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Patchy Colloids, Proteins and Network Forming Liquids:

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... separation: essential features (Sticky colloids - Proteins, network-forming liquids) ... and strong liquids are two faces of the same medal. Graphic Summary ... – PowerPoint PPT presentation

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Title: Patchy Colloids, Proteins and Network Forming Liquids:


1
Patchy Colloids, Proteins and Network Forming
Liquids Analogies and new insights from
computer simulations Lyon - CECAM - June 26-28
Francesco Sciortino
Dynamics in patchy colloids and network forming
liquids gels and strong glass-forming liquids
2
Motivations
  • The fate of the liquid state. Gels and phase
    separation essential features (Sticky colloids
    - Proteins, network-forming liquids)
  • Models of patchy particles. Why to revisit
    them ?
  • Thermodynamic and dynamic behavior of new patchy
    colloids .
  • Clues in understanding dynamics in network
    forming liquids (Silica, water.)
  • Essential ingredients of strong behavior (A.
    Angell scheme) in glass-forming liquids.

3
BMLJ
Liquid-Gas Spinodal
Glass line (D-gt0)
Binary Mixture LJ particles Equilibrium
homogeoues arrested states only for large
packing fraction
4
The general (spherical) case(for hard core
complemented by attraction)
5
Nmax4 phase diagram - Isodiffusivity lines
6
The PMW model
J. Kolafa and I. Nezbeda, Mol. Phys. 161 87 (1987)
V(r
)
Hard-Sphere 4 sites (2H, 2LP) Tetrahedral
arrangement H-LP interact via a SW Potential,
of range l0.15 s.
r
u0
(energy scale)
s
(length scale)
Bonding is properly defined --- Lowest energy
state is well defined
7
The PMS ModelFord, Auerbach, Monson,
J.Chem.Phys, 8415,121 (2004)
Silicon Four sites (tetrahedral)
SW interaction between Si sites and O sites
Oxygen Two sites 145.8 o
sOO1.6 s l1-3 /2s
1/2
8
Equilibrium phase diagram (PMW)
9
Pagan-Gunton
Pagan and Gunton JCP (2005)
10
Equilibrium Phase Diagram PSM
11
Critical Point of PMW
GC simulation BOX SIZE6s TC0.1095 fC0.153
12
Critical point PSM
Critical Point of PMS
GC simulation BOX SIZE9s TC0.075 fC0.0445
s0.45
13
Potential Energy for the PMW
Optimal density !
14
PMW energy
Potential Energy -- Approaching the ground state
Progressive increase in packing prevents
approach to the GS
15
E-Egs vs. 1/T
16
Potential Energy along isotherms
Optimal density Hints of a LL CP
17
S(q) in the phase-separation region
18
S(q) in the network region
19
PMS -Potential Energy
20
PMS E vs 1/T
21
PMSStructure (r-space)
22
Structure (q-space)
23
E vs n
24
Summary of static data
Phase Separation Region
Packing Region
Optimal Network Region - Arrhenius Approach
to Ground State
Region of phase separation
Packing Region
25
R2 vs t
26
Diffusion Coefficient
27
D along isotherms
Diffusion Anomalies
28
Isodiffusivities .
Isodiffusivities (PMW) .
29
Si dynamic in PSM
30
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31
Comparing different potentials
Bonded-triples angle
q
32
How to compare these (and other) models for
tetra-coordinated liquids ? Focus ONLY on the
of 4-coordinated particles (other particles are
bond-mediators) () Length scale ----
nn-distance among 4-coordinated particles
(l44) Scaled Density (l44 )3/V Energy scale
---- Tc
33
Comparing E(n) at low T
34
Comparing isodiffusivity lines
35
Analogies with other network-forming potentials
ST2 (Poole)
SPC/E
Slower on compression
Faster on compression
BKS silica (Saika-Voivod)
36
Water Phase Diagram
F 0.34
37
Comments
  • Directional interaction and limited valency are
    essential ingredients for offering a new final
    fate to the liquid state and in particular to
    arrested states at low f
  • The resulting low T liquid state is (along
    isochores) a strong liquid. Directional bonding
    is essential for being strong.
  • Gels and strong liquids are two faces of the same
    medal.

38
Graphic SummaryTwo glass lines ?
Fragile Liquids - Colloidal Glasses
Strong liquids - Gels Arrest line
39
Coworkers
Cristiano De Michele (PMW,PMS) Simone Gabrielli
(PMW) Piero Tartaglia Emanuela Zaccarelli
40
http//www.socobim.de/
41
Gelation as a result of phase separation
(interrupted by the glass transition)
T
T
f
f
42
Density anomalies
Density Anomalies (and possible 2nd CP)
43
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44
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45
D vs (1-pb)
46
D vs (1-pb) --- (MC)
D f04 (Stanley-Teixeira)
47
Foffi aging
G. Foffi, E. Zaccarelli, S. V. Buldyrev, F.
Sciortino, P. Tartaglia Aging in short range
attractive colloids A numerical study J. Chem.
Phys. 120, 1824, 2004
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